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Iranian volleyball player Morteza SharifiPersonal informationFull nameMorteza SharifiBorn (1999-05-27) May 27, 1999 (age 24)[1] Urmia, IranHeight1.94 m (6 ft 4 in)Weight88 kg (194 lb)Spike3.73 m (147 in)Block3.55 m (140 in)Volleyball informationPositionOutside spikerCareer YearsTeams 00002014–20152015–20162016–20172017–20182018–20192019–202020202020–20212021–20222022–2023 Moghavemat Urmia Matin Varamin Shahrdari ...
Muara UyaKecamatanKantor kecamatan Muara UyaPeta lokasi Kecamatan Muara UyaNegara IndonesiaProvinsiKalimantan SelatanKabupatenTabalongPemerintahan • CamatAbdul Wahid, SE, KpPopulasi • Total23,839 jiwaKode Kemendagri63.09.07 Kode BPS6309100 Luas877,41 km²Desa/kelurahan14 Desa/- Muara Uya adalah sebuah kecamatan di Kabupaten Tabalong, provinsi Kalimantan Selatan, Indonesia. Muara Uya merupakan kecamatan terluas di Kabupaten Tabalong. Topografi Termasuk dalam wilaya...
Jalur Disneyland Resort迪士尼綫Sebuah kereta jalur Disneyland Resort di Stasiun Sunny BayIkhtisarJenisAngkutan cepat, tanpa pengemudiSistemMTRLokasiDistrik: Tsuen WanTerminusSunny BayDisneyland ResortStasiun2Penumpang11.000 rerata harian (2010)[1]OperasiDibuka1 Agustus 2005DepoSiu Ho WanRangkaian3 EMU Metro Cammell yang diperbaharuiData teknisPanjang lintas38 km (24 mi)Lebar sepur1.432 mm (4 ft 8+3⁄8 in)Elektrifikasi1,5 kV DC Peta rute Jalur Dis...
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Синелобый амазон Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:ЗавропсидыКласс:Пт�...
Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Cet article ne s'appuie pas, ou pas assez, sur des sources secondaires ou tertiaires (février 2013). Pour améliorer la vérifiabilité de l'article ainsi que son intérêt encyclopédique, il est nécessaire, quand des sources primaires sont citées, de les associer à des analyses faites par des sources secondaires. GNU TeXmacs Logiciel libre pour la composition de documents scientifiques Informations Créateu...
British food wholesale operator Booker Group LimitedFormerlyBlueheath Holdings Limited (June–July 2004)Blueheath Holdings plc (2004–2007)Booker Group plc (2007–2018)[1]Company typeSubsidiaryPrivate Limited CompanyIndustryRetail cateringFounded1835; 189 years ago (1835)HeadquartersWellingborough, EnglandKey peopleStewart Gilliland (Chairman)Andrew Yaxley (CEO)ProductsCash and carry outletsParentTescoWebsitebooker.co.uk Booker Group Limited is a British wholesale...
Comic book character owned by Marvel Comics This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) The topic of this article may not meet Wikipedia's general notability guideline. Please help to demonstrate the notability of the topic by citing reliable secondary sources that are independent of the topic and provide significant coverage of it beyond a mere trivial mention. If notability cannot b...
Indian politician P.K. JayalakshmiIn officeMay 2011 – May 2016ConstituencyMananthavady Personal detailsBorn (1980-10-03) 3 October 1980 (age 43)[1]NationalityIndianPolitical partyIndian National CongressSpouseC. A. Anilkumar (2015-present)Alma materGovernment College Mananthavady - Kannur University P. K. Jayalakshmi is an Indian politician and the former Minister for Welfare of Backward Communities in the state Government of Kerala. Life On 10 May 2015, she married C....
Come leggere il tassoboxAcero americano Acer negundoTavola botanica Stato di conservazione Rischio minimo[1] Classificazione APG IV Dominio Eukaryota Regno Plantae (clade) Angiosperme (clade) Mesangiosperme (clade) Eudicotiledoni (clade) Eudicotiledoni centrali (clade) Superrosidi (clade) Rosidi (clade) Eurosidi (clade) Malvidi Ordine Sapindales Famiglia Sapindaceae Sottofamiglia Hippocastanoideae Tribù Acereae Genere Acer Specie A. negundo Classificazione Cronquist Dominio Eukaryot...
Protein-coding gene in humans PMPCBIdentifiersAliasesPMPCB, Beta-MPP, MPP11, MPPB, MPPP52, P-52, peptidase, mitochondrial processing beta subunit, peptidase, mitochondrial processing subunit beta, MAS1External IDsOMIM: 603131 MGI: 1920328 HomoloGene: 3160 GeneCards: PMPCB Gene location (Human)Chr.Chromosome 7 (human)[1]Band7q22.1Start103,297,435 bp[1]End103,329,511 bp[1]Gene location (Mouse)Chr.Chromosome 5 (mouse)[2]Band5|5 A3Start21,942,139 bp[2]...
Sinagoga Quai Kléber di StrasburgoSynagogue Consistoriale du quai Kléber de StrasbourgStato Francia LocalitàStrasburgo Coordinate48°35′07.18″N 7°44′31.61″E / 48.585329°N 7.742113°E48.585329; 7.742113Coordinate: 48°35′07.18″N 7°44′31.61″E / 48.585329°N 7.742113°E48.585329; 7.742113 ReligioneEbraismo ArchitettoLudwig Levy Stile architettoniconeoromanica Inizio costruzione1896 Completamento1898 Demolizione1940 Modifica dati su Wikid...
Disambiguazione – Se stai cercando la politica italiana, vedi Anna Paola Concia. Concia delle pelli in bottale La concia è il trattamento a cui vengono sottoposte le pelli al fine di conservarle e lavorarle. L'industria conciaria è il settore industriale che produce pelli e cuoio destinate prevalentemente all'industria della moda, ma è largamente utilizzata in altri settori. Indice 1 Distretti conciari 2 Storia 3 Lavorazione conciaria 3.1 Conservazione 3.1.1 Salatura 3.1.2 Essiccame...
New Zealand politician This article is about the politician. For the author, see Tracy Martin. The HonourableTracey Martin35th Minister of Internal AffairsIn office26 October 2017 – 6 November 2020Prime MinisterJacinda ArdernPreceded byPeter DunneSucceeded byJan Tinetti2nd Minister for ChildrenIn office26 October 2017 – 6 November 2020Prime MinisterJacinda ArdernPreceded byAnne TolleySucceeded byKelvin Davis13th Minister for SeniorsIn office26 October 2017 – 6...
Romano Guardini, um 1920 Romano Guardini, Taufname Romano Michele Antonio Maria Guardini (* 17. Februar 1885 in Verona; † 1. Oktober 1968 in München) war ein römisch-katholischer Priester, Jugendseelsorger, Förderer der Quickborn-Jugend, Religionsphilosoph und Theologe. Inhaltsverzeichnis 1 Leben 2 Interdisziplinäre Leistung 2.1 Liturgie und Theologie 2.2 Pädagogik 2.3 Auseinandersetzung mit dem Nationalsozialismus 2.4 Kulturkritische Sicht auf die Neuzeit 3 Guardini-Lehrstühle 4 Wirk...
British racing driver Sean EdwardsEdwards at the Porsche Carrera Cup Germany on the Nürburgring in 2013.Nationality BritishBorn(1986-12-06)6 December 1986London, EnglandDied15 October 2013(2013-10-15) (aged 26)Willowbank, Queensland, AustraliaRelated toGuy Edwards (father)Porsche SupercupYears active2008, 2010–13TeamsKonrad MotorsportTolimit MotorsportStarts50Wins8Poles6Fastest laps7Best finish2nd in 2013Previous series2006–092007–092010–122011–122012–13FIA GT3 European Cham...
Cet article est une ébauche concernant l’histoire et l’Italie. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Pour les articles homonymes, voir Istrie (homonymie). Département de l'Istrie(it) Dipartimento dell'Istria 1806–1809 Informations générales Statut Ancien département du royaume d'Italie Chef-lieu Capo d'Istria Démographie Population (1806) 89256 Entités précédentes : Empire d'Au...
桜川駅 駅舎(2005年3月) さくらがわ SAKURAGAWA ◄河原子 (1.1 km) (1.5 km) 鮎川► 所在地 茨城県日立市国分町1-2-1北緯36度33分13.24秒 東経140度38分33.23秒 / 北緯36.5536778度 東経140.6425639度 / 36.5536778; 140.6425639座標: 北緯36度33分13.24秒 東経140度38分33.23秒 / 北緯36.5536778度 東経140.6425639度 / 36.5536778; 140.6425639所属事業者 日立電鉄所属路線 ...
4th century Greek mathematician This article is about the Greek mathematician. For the flower structure, see Pappus (botany). Title page of Pappus's Mathematicae Collectiones, translated into Latin by Federico Commandino (1588). Pappus of Alexandria (/ˈpæpəs/; Greek: Πάππος ὁ Ἀλεξανδρεύς; c. 290 – c. 350 AD) was a Greek mathematician of late antiquity known for his Synagoge (Συναγωγή) or Collection (c. 340),[1] and for Pappus's ...
خط منحني. في مجال الرياضيات، يعد مصطلح النظام اللاخطي مصطلحًا لا يستوفي شروط مبدأ التراكب، أو مصطلحًا يكون ناتجه غير متناسب مباشرة مع مدخلاته، بينما يحقق النظام الخطي تلك الشروط. وبمعنى آخر، فإن النظام اللاخطي هو أية مشكلة يكون فيها المتغير (المتغيرات) المفترض حلها لا يمكن...